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Geometric characterization of series-parallel variable resistornetworks

机译:串并联可变电阻器网络的几何表征

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The range of operating conditions for a series-parallel network of variable linear resistors, voltage sources, and current sources can be represented as a convex polygon in a Thevenin or Norton half-plane. For a network with n elements of which k are variable, these polygons have at most 2k vertices and can be computed in O(nk) time. These half planes are embedded in the real projective plane to represent circuits with potentially infinite Thevenin resistance or Norton conductance. For circuits that have an acyclic structure once all branches to ground are removed, the characteristic polygons for all nodes with respect to ground can be computed simultaneously by an algorithm of complexity O(nk)
机译:可变线性电阻器,电压源和电流源的串联并联网络的工作条件范围可以表示为戴维宁或诺顿半平面中的凸多边形。对于具有k个变量的n个元素的网络,这些多边形最多具有2k个顶点,并且可以在O(nk)时间中进行计算。这些半平面嵌入在真实的投影平面中,以表示具有无限无限戴维宁电阻或诺顿电导的电路。对于具有非循环结构的电路,一旦所有接地分支都被移除,则可以通过复杂度O(nk)的算法同时计算所有节点相对于接地的特征多边形

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